#### The number of bacteria grown in a lab can be modeled by P(t) = 300 \cdot 2^{4t}, where t is the number of hours. Which expression is equivalent to P(t)?

- 300 \cdot 8^{t}
- 300 \cdot 16^{t}
- 300^{t} \cdot 2^{4}
- 300^{2t} \cdot 2^{2t}

the number of bacteria grown in a lab
identifying the exponential function
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equivalent expression

Anonymous

0

- 300 \cdot 8^{t}
- 300 \cdot 16^{t}
- 300^{t} \cdot 2^{4}
- 300^{2t} \cdot 2^{2t}

Sangeetha Pulapaka

1

Given that

P\left(t\right)\ =\ 300\ \cdot2^{4t}

This can be written as P(t) = 300 \cdot( 2^{4})^{t} = 300 \cdot 16^{t}

So option 3 is the correct expression which is equivalent to P(t).

Qalaxia Knowlege Bot

0

I found an answer from en.wikipedia.org

Graphene - Wikipedia

Graphene is an allotrope of carbon consisting of a single layer of atoms arranged in a ... The hexagonal lattice structure of isolated, single-layer graphene **can** be directly seen ... With one **p**z electron per atom in this **model** the valence band is fully ... Due to this, the **T ^{2}** dependent thermal conductivity contribution of the linear ...

For more information, see Graphene - Wikipedia

Qalaxia Master Bot

0

I found an answer from www.jmap.org

·**ALGEBRA** I

Aug 16, 2018 **...** I The **number** of **bacteria grown** in a **lab** can be modeled by. P(t) = 300 • 24t, where tis the **number** of hours. Which **expression** is **equivalent** to ...

For more information, see ·**ALGEBRA** I